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The limit of a function is the value that the function approaches as the end point or boundary.
The limit of a function is the value that the function approaches as the end point or boundary.
True
The study of limits is not important in higher mathematics like calculus.
The study of limits is not important in higher mathematics like calculus.
False
The limit of a function as it approaches x = c is always equal to its value at c.
The limit of a function as it approaches x = c is always equal to its value at c.
False
If the value of f is arbitrarily close to the number L for all values of x sufficiently close to c, then the limit of f(x) as x approaches c is L.
If the value of f is arbitrarily close to the number L for all values of x sufficiently close to c, then the limit of f(x) as x approaches c is L.
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The limit of a function as x → c exists only if f(c) is defined.
The limit of a function as x → c exists only if f(c) is defined.
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The study of limits is not important in higher mathematics like calculus.
The study of limits is not important in higher mathematics like calculus.
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The limit of a function as it approaches x = c is always equal to its value at c.
The limit of a function as it approaches x = c is always equal to its value at c.
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The limit of a function as x → c exists only if f(c) is defined.
The limit of a function as x → c exists only if f(c) is defined.
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If the value of f is arbitrarily close to the number L for all values of x sufficiently close to c, then the limit of f(x) as x approaches c is L.
If the value of f is arbitrarily close to the number L for all values of x sufficiently close to c, then the limit of f(x) as x approaches c is L.
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The limit of a function is the value that the function approaches as the end point or boundary.
The limit of a function is the value that the function approaches as the end point or boundary.
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The limit of a function as it approaches x = c is necessarily equal to its value at c.
The limit of a function as it approaches x = c is necessarily equal to its value at c.
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The study of limits is not important in higher mathematics like calculus.
The study of limits is not important in higher mathematics like calculus.
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The limit of a function as x → c exists only if f(c) is defined.
The limit of a function as x → c exists only if f(c) is defined.
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If the value of f is arbitrarily close to the number L for all values of x sufficiently close to c, then the limit of f(x) as x approaches c is L.
If the value of f is arbitrarily close to the number L for all values of x sufficiently close to c, then the limit of f(x) as x approaches c is L.
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The limit of a function as it approaches x = c is always equal to its value at c.
The limit of a function as it approaches x = c is always equal to its value at c.
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The limit of a function as it approaches x = c is necessarily equal to its value at c.
The limit of a function as it approaches x = c is necessarily equal to its value at c.
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